Automobile active suspension anti-saturation control method based on self-adaptive control
An adaptive control, active suspension technology, used in suspension, elastic suspension, vehicle components, etc.
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specific Embodiment approach 1
[0043] Specific implementation manner 1: The anti-saturation control method of an automobile active suspension based on adaptive control of this embodiment is specifically prepared according to the following steps:
[0044] Step 1: Establish a mathematical model of the saturation actuator;
[0045] The standard saturated actuator mathematical model is as follows:
[0046] u = s a t ( ν ) = u max , i f ν ≥ u max , ν , i f u min ν u max , u min , i f ν ≤ u min , - - - ( 1 )
[0047] It can be seen from the saturated actuator function that the input of the actuator ν≤u min Or ν≥u max In the interval of, the output of the actuator maintains a maximum or minimum value, which has an obvious nonlinear characteristic; the nonlinearity of the actuator output brings unstable factors to the entire suspension system and affects the suspens...
specific Embodiment approach 2
[0072] Specific embodiment two: this embodiment is different from specific embodiment one in: combination figure 2 The specific process of establishing the nonlinear model of the automobile active suspension system with saturated actuator 1 / 4 in step two is:
[0073] The mathematical model of the automobile suspension system with saturated actuator 1 / 4 is as follows:
[0074] m s z ·· s = - F d ( z · s , z · u , t ) - F s ( z s , z u , t ) + s a t ( ν ( t ) ) + f ( t ) m u z ·· u = F d ( z · s , z · u , t ) + F s ( z s , z u , t ) - F t ( z u , z r , t ) - F b ( z · u , z · r , t ) - s a t ( ν ( t ) ) - - - ( 5 )
[0075] among them, F s (z s ,z u ,t)...
specific Embodiment approach 3
[0078] Specific embodiment three: This embodiment is different from specific embodiment one or two in that the specific process of designing the anti-windup controller in step three:
[0079] (1) The state variable of 1 / 4 car active suspension is determined as: x 1 =z s , x 3 =z u with
[0080] Rewrite formula (5) into the state equation:
[0081] x · 1 = x 2 , x · 2 = θ 1 s a t ( ν ) + θ 2 T F ( x , t ) + f ( t ) , x · 3 = x 4 , x · 4 = 1 m u ( F d ( z · s , z · u , t ) + F s ( z s , z u , t ) s - F t ( z u , z r , t ) - F b ( z · u , z · r , t ) - s a t ( ν ) ) , - - - ( 7 )
[0082] among them, θ 1 = 1 m s , θ 2 ...
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